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Wydział Matematyki, Informatyki i Mechaniki Uniwersytetu Warszawskiego

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Seminarium „Topologia i teoria mnogości”

Cotygodniowe seminarium badawcze

Lista referatów

  • 2021-03-17, godz. 16:15, Zoom

    Damian Głodkowski (University of Warsaw)

    Coverings of Banach spaces and their subsets by hyperplanes

    A hyperplane of a Banach space is a closed one-codimensional subspace. Hyperplanes are nowhere dense and so, no countable collection of hyperplanes can cover the entire space. Given a Banach space we consider the \sigma-ideal of all of its subsets which are covered by countably many hyperplanes and ...


  • 2021-03-10, godz. 16:15, Zoom

    Piotr Koszmider (Institute of Mathematics of the Polish Academy of Sciences)

    A Banach space induced by an almost disjoint family, admitting only few operators and decompositions

    We consider the closed linear subspace X(A) of the Banach space of real  bounded sequences (l_infinity) generated  by sequences converging to zero (c_0) and the characteristic functions of elements of an uncountable, almost disjoint family A of infinite subsets of N.  This Banach spac...

  • 2021-03-03, godz. 16:15, Zoom

    Marcin Sabok (McGill University)

    Probabilistic programming semantics for name generation

    Abstract: I will discuss a recent result connecting the nu-calculus (which is an extension of simply-typed lambda calculus modelling the so-called "name generation") with a recent model for probabilistic programming, called the quasi-Borel spaces. There is a natural interpretation of the n...


  • 2021-01-27, godz. 16:15, Zoom

    Aleksandra Kwiatkowska (University of Wrocław)

    The automorphism group of the random poset

    A number of well-studied properties of Polish groups concern the interactions between the topological and algebraic structure of those groups. Examples of such properties are the small index property, the automatic continuity, and the Bergman property. An important approach for proving them is showi...


  • 2021-01-20, godz. 16:15, Zoom

    Adam Bartoš (Institute of Mathematics of the Czech Academy of Sciences)

    Approximate Fraïssé theory and MU-categories

    Fraïssé theory links together properties of families of structures like the amalgamation property with properties of limit objects like homogeneity and the extension property. The structures considered are not limited to be first-order structures, and the maps between the structures are ...


  • 2021-01-13, godz. 16:15, Zoom

    Rafał Filipów (University of Gdańsk)

    If I were a rich density

    Abstract upper densities are monotone and subadditive functions from the power set of positive integers into the unit real interval that generalize the upper densities used in number theory, including the upper asymptotic density, the upper Banach density, and the upper logarithmic density. ...

    notes from the talk

  • 2020-12-16, godz. 16:15, Zoom

    Wiesław Kubiś (Cardinal Stefan Wyszyński University in Warsaw and Institute of Mathematics of the Czech Academy of Sciences)

    The weak Ramsey property

    We show how to extend the Kechris-Pestov-Todorcevic correspondence to categories with weak amalgamations, where extreme amenability is tested for the automorphism group of the generic limit, taken with a suitable topology. We characterize extreme amenability in terms of a Ramsey-like property of the...


  • 2020-12-09, godz. 16:15, Zoom

    Antonio Aviles Lopez (Universidad de Murcia)

    The category of Banach lattices

    We shall review some recent developments in the study of the category of Banach lattices: Free, projective, injective objects, etc. Analogies and differences with Banach spaces will be highlighted. This is part of joint works with G. Martinez Cervantes, J. Rodriguez, J. D. Rodriguez Abellan, P. Trad...

    links to a related article

  • 2020-12-02, godz. 16:15, Zoom

    Piotr Szewczak (Cardinal Stefan Wyszyński University in Warsaw)

    Abstract colorings, games and ultrafilters

    During the talk we consider various kinds of Ramsey-type theorems. Bergelson and Hindman investigated finite colorings of the complete graph [N]^2 with vertices in natural numbers, involving an algebraic structure of N. It follows from their result that for each finite coloring of [N]^2, there are f...


  • 2020-11-25, godz. 16:15, Zoom

    Jan van Mill (University of Amsterdam)

    Modal logic for topologists

    We sketch the proof of the following result: the existence of a normal space whose modal logic coincides with the modal logic of the Kripke frame isomorphic to the power set of a two element set is equivalent to the existence of a measurable cardinal. Whether normal in this result can be weakened to...